Compute the surface area of revolution of curve

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1. Evaluate the integral - ∫3dx/x2(x2+25)

2. Determine whether the improper integral converges, and if so evaluate it-

-54 dx/(x+5)1/3

3. Calculate the Taylor polynomials T2(x) and T3(x) centred at x = a for the given function and value of a.

f(x) = 3tanx, a = π/4.

4. Use the appropriate limit was and theorems to determine the limit of the sequences or state that the sequence dicerges.

bn = e2-n2

limn→∞ bn =

5. Compute the surface area of revolution of the given curve about the x-axis over the given interval.

y = 13x2, [0, 4].

Reference no: EM131072605

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